Pages that link to "Item:Q1953348"
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The following pages link to A proof of Erdős-Fishburn's conjecture for \(g(6)=13\) (Q1953348):
Displaying 11 items.
- Sparse distance sets in the triangular lattice (Q396964) (← links)
- A short proof for Gosper's \(_7F_6\)-series conjecture (Q465174) (← links)
- Maximal \(m\)-distance sets containing the representation of the Hamming graph \(H(n, m)\) (Q729778) (← links)
- Uniqueness of maximum planar five-distance sets (Q924997) (← links)
- A unified simple proof of a conjecture of Woods for \(n\leq 6\) (Q1017384) (← links)
- A proof of a dodecahedron conjecture for distance sets (Q2051877) (← links)
- Sets in \(\mathbb{R}^d\) determining \(k\) taxicab distances (Q2192425) (← links)
- Maximal 2-distance sets containing the regular simplex (Q2198391) (← links)
- Distance Sets on Circles (Q4575239) (← links)
- Lattice Configurations Determining Few Distances (Q5148774) (← links)
- Optimal point sets determining few distinct triangles (Q5384222) (← links)
